Editorial Board for section 'Mathematical Physics'
- Algebra and Number Theory Section
- Geometry and Topology Section
- Logic Section
- Mathematical Analysis Section
- Mathematical Physics Section
- Hilbert’s Sixth Problem Section
Please see the section webpage for more information on this section.
Please note that the order in which the Editors appear on this page is alphabetical, and follows the structure of the editorial board presented on the MDPI website under information for editors: editorial board responsibilities.
Members
University of Illinois at Chicago (Retd.), Chicago, IL 60612, USA
Interests: symmetry-derived algebraic methods for data analysis; symmetry studies; applications of algebraic methods to statistics and probability with applications in physics (optics); molecular biology (symbolic sequences)
Special Issues, Collections and Topics in MDPI journals
Interests: symmetry-derived algebraic methods for data analysis; symmetry studies; applications of algebraic methods to statistics and probability with applications in physics (optics); molecular biology (symbolic sequences)
Special Issues, Collections and Topics in MDPI journals
Department of Mathematics, Drexel University, Philadelphia, PA, USA
Interests: gravitational lensing; black holes; naked singularities; cosmic censorship hypothesis
Interests: gravitational lensing; black holes; naked singularities; cosmic censorship hypothesis
School of Mathematics and Physics, The University of Queensland, Brisbane, QLD 4072, Australia
Interests: lie (super) algebras; quantized algebras; representations; quantum integrable systems; (quasi-) exactly solvable models; correlation functions; supersymmetry and conformal field theory
Interests: lie (super) algebras; quantized algebras; representations; quantum integrable systems; (quasi-) exactly solvable models; correlation functions; supersymmetry and conformal field theory
Department of Mathematics, University of Rome"Tor Vergata", Via della Ricerca Scientific 1, 00133 Roma, Italy
Interests: functional analysis; spectral theory of linear operators; operator algebras
Interests: functional analysis; spectral theory of linear operators; operator algebras
